Matrosov Institute for Systems Dynamics and Control Theory, Siberian Branch, Russian Academy of Sciences, 134 Lermontov str., Irkutsk-33, 664033, Russia
This paper studies a problem of inverse scattering on the basis of maximum entropy principle. The advantage of the method implies maximization of the entropy functional, what is the main condition and the scattering data and any a priory information are considered as constraints. This rephrasing of the problem leads to significant simplifications, since the entropy functional is known to be concave. Other peculiar properties of the method include his stability to various kinds of artifacts and adaptability to various schemes of measurement.
Balandin, A. (2021). Solution of a certain problem of scattering by using of the maximum entropy principle. Journal of Mathematical Modeling, 9(2), 229-238. doi: 10.22124/jmm.2020.17714.1526
MLA
Alexander Leonidovich Balandin. "Solution of a certain problem of scattering by using of the maximum entropy principle". Journal of Mathematical Modeling, 9, 2, 2021, 229-238. doi: 10.22124/jmm.2020.17714.1526
HARVARD
Balandin, A. (2021). 'Solution of a certain problem of scattering by using of the maximum entropy principle', Journal of Mathematical Modeling, 9(2), pp. 229-238. doi: 10.22124/jmm.2020.17714.1526
VANCOUVER
Balandin, A. Solution of a certain problem of scattering by using of the maximum entropy principle. Journal of Mathematical Modeling, 2021; 9(2): 229-238. doi: 10.22124/jmm.2020.17714.1526
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